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  1. #1
    BPnet Veteran Ash's Avatar
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    66% Double Hets question

    Let me know if I'm wrong about this one.

    I've seen ads for "66% double hets", which I assume must have come from a pair of 100% double hets.

    Shouldn't they really be 43.5% double hets?

    Lets say that you breed a 100% double het lavender pied to another 100% double het. The odds that any normal-looking baby inherits the lavender gene at all is 66%. The odds that any normal-looking baby inherits the pied gene is also 66%. So the odds that they inherit both of them is less likely than just one or the other.

    In statistics the odds that any two events occur together/after one another is found by multiplying the odds of each together. (.66)(.66) = .435

    Right? I know it's not much of a difference, but still.
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  2. #2
    BPnet Veteran bones93's Avatar
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    Re: 66% Double Hets question

    By the snake being 66 percent DH that means there is a 66 percent chance of the snake carrying those genes. Does not necessarily mean it has either of the genes mentioned.
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  3. #3
    BPnet Veteran RhacHead's Avatar
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    Re: 66% Double Hets question

    Punnet squares only represent the possibility of a potential pairing so in theory a 100% het x 100% het means you would have a 1 in 4 chance of hitiing a visual morph then the other 3 out of 4 represent the potential.for the other snakes.2 of the 3 should hold the gene while the other does not hence 66% (2 out of 3) this is true for both genes so it 66% het x2 so yes statistically you would have less of a chance of inheriting both genes but its just much easier to say 66% double het meaning a non visual morph from 2 100% hets. I hope my rambling made sense and was somewhat helpful.




  4. #4
    BPnet Veteran GenePirate's Avatar
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    Re: 66% Double Hets question

    Quote Originally Posted by Ash View Post
    Let me know if I'm wrong about this one.

    I've seen ads for "66% double hets", which I assume must have come from a pair of 100% double hets.

    Shouldn't they really be 43.5% double hets?

    Lets say that you breed a 100% double het lavender pied to another 100% double het. The odds that any normal-looking baby inherits the lavender gene at all is 66%. The odds that any normal-looking baby inherits the pied gene is also 66%. So the odds that they inherit both of them is less likely than just one or the other.

    In statistics the odds that any two events occur together/after one another is found by multiplying the odds of each together. (.66)(.66) = .435

    Right? I know it's not much of a difference, but still.
    Yes, you are correct, and yes, 44% is much different than 66%.

  5. #5
    BPnet Veteran GenePirate's Avatar
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    Re: 66% Double Hets question

    However, 66% DH can come from (for example) a double het axanthic ghost bred to an axanthic het for ghost.

  6. #6
    Old enough to remember. Freakie_frog's Avatar
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    Re: 66% Double Hets question

    Quote Originally Posted by GenePirate View Post
    However, 66% DH can come from (for example) a double het axanthic ghost bred to an axanthic het for ghost.
    They would be 100% het axanthic and 66% het for ghost. Just to clarify
    When you've got 10,000 people trying to do the same thing, why would you want to be number 10,001? ~ Mark Cuban
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  7. #7
    BPnet Veteran GenePirate's Avatar
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    Re: 66% Double Hets question

    Quote Originally Posted by Freakie_frog View Post
    They would be 100% het axanthic and 66% het for ghost. Just to clarify
    Exactly. That would be the 66% chance that you'd have both genes in the same animal.

  8. #8
    BPnet Veteran Gloryhound's Avatar
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    Re: 66% Double Hets question

    On the Punnit square it comes out with odds of 44% of the normals looking offspring of two double gets actually having "both" genes is correct.

    The double Het breeding would end in the results of
    6.25% Normal
    12.5% Normal but being het for Gene A
    12.5% Normal but being het for Gene B
    25% Het for Gene A and Gene B
    6.25% Visible Gene A "Not" het for Gene B
    6.25% Visible Gene B "Not" het for Gene A
    12.5% Visible Gene A het for Gene B
    12.5% Visible Gene B het for Gene A
    6.25% Visible Gene A and B (double morph)

    Since we are only dealing with the animals that do not have a visible trait we can remove 43.75% of the odds leaving 56.25% of the offspring in the equation. If 56.25% of the off spring now equals 100% of the animals being dealt with the 25% for those truely being double het would equal 44.4% of the offspring being dealt with when done using ratios.

  9. #9
    BPnet Veteran alan1's Avatar
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    Re: 66% Double Hets question

    Quote Originally Posted by GenePirate View Post
    However, 66% DH can come from (for example) a double het axanthic ghost bred to an axanthic het for ghost.
    not 'DH' no...

    Quote Originally Posted by GenePirate View Post
    Exactly. That would be the 66% chance that you'd have both genes in the same animal.
    correct, but - that would be 'mis-labeling' the animal

    Quote Originally Posted by Freakie_frog View Post
    They would be 100% het axanthic and 66% het for ghost. Just to clarify
    this is correct...
    Last edited by alan1; 06-14-2010 at 12:06 PM.

  10. #10
    Old enough to remember. Freakie_frog's Avatar
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    Re: 66% Double Hets question

    here is the easiest way to look at it..

    when breeding a 100% het x 100% het you get
    25% normals
    50% het's
    25% homo

    Since you can't tell the normals for the hets 75% of the clutch is normal looking.
    So of the you take 100% of the normal looking animals and since they were statically 75% of the total clutch you divide 100/3 this gives you 33.33%. So say you get 3 normals each normal on its own has a 33.33 % chance at being normal this means that of the 75% of original 100% (or 4 possible outcomes) 2 of them will be 100% het's.
    So out of the 3 normal looking outcomes or 100% of the normal looking animals you subtract the 33.33% chance of it being just a normal and your left with 66.66% chance each animal will be a het.
    When you've got 10,000 people trying to do the same thing, why would you want to be number 10,001? ~ Mark Cuban
    "for the discerning collector"



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